Journal of Guangxi Normal University(Natural Science Edition) ›› 2012, Vol. 30 ›› Issue (4): 42-47.
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HAO Li-jie, JIANG Gui-rong, LU Peng
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| [1] 刘烁,李建全,王拉娣,等.一类带有非线性传染率的SEIR传染病模型的全局分析[J].数学的实践与认识,2007,37(23):54-59. [2] 辛京奇,王文娟,张凤琴,等.带有非线性传染率的传染病模型[J].高校应用数学学报,2007,22(4):391-396. [3] 白翠翠,李有文.一类具有脉冲效应的食饵依赖生态流行病模型分析[J].山西大学学报:自然科学版,2010,33(1):32-36. [4] 潘凤燕,冯春华.脉冲时滞细胞神经网络系统的反周期解[J].广西师范大学学报:自然科学版,2010,28(1):23-26. [5] 张树文,陈兰荪.具有密度依赖的生育脉冲单种群阶段结构模型[J].系统科学与数学,2006,26(6):752-760. [6] 韩丽涛.两种群相互竞争具有脉冲出生率的SIS传染病模型[J].生物数学学报,2006,21(2):237-246. [7] 徐洁,周义仓.具有比例和脉冲接种的乙肝流行病模型[J].生物数学学报,2004,19(2):149-155. [8] 赵文才,李玉新,孟新柱.脉冲接种作用下具有时滞的传染病模型分析[J].应用数学,2010,23(2):370-375. [9] 朱凌峰,李维德,章培军.具有连续和脉冲接种的SIQVS传染病模型[J].兰州大学学报:自然科学版,2011,47(4):99-102. [10] ROBERTS M G.The dynamics of bovine tuberculosis in possum populations,andits eradication or control by culling or vaccination[J].Journal of Animal Ecology,1996,65(4):451-464. [11] LAKMECHE A,ARINO O.Bifurcation of non trivial periodic solutions of impulsive differential equations arising chemotherapeutic treatment[J].Dynamics of Continuous,Discrete and Impulsive System,2000,7(2):265-287. [12] GUCKENHEIMER J,HOLMES P.Nonlinear oscillations,dynamical systems,and bifurcations of vector fields[M].New York:Springer-Verlag,1983. |
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